We construct a unified analytic framework connecting Bernoulli numbers, zeta-regularization, and Fredholm determinants associated with trigonometric selector kernels. Starting from the Bernoulli-Stirling algebra, Euler-Maclaurin corrections are reint...
Feb 15, 2026 · Aquinas High School, San Bernardino Aquinas High School 2727 Sterling Avenue San Bernardino, CA 92404 To Purchase or For more information regarding this school and the Southern …
Feb 15, 2026 · Aquinas High School, San Bernardino Aquinas High School 2727 Sterling Avenue San Bernardino, CA 92404 To Purchase or For more information regarding this school and the Southern …
By extending the notion of Arens regularity of bilinear mappings, we say that a bounded trilinear map on Banach spaces id Aron--Berner regular when all its six Aron-Berner extensions to the bidual spaces coincide. We give some results on the Aron-Ber...
van der Vaart, A.W. (1998). "10.2 Bernstein–von Mises Theorem". Asymptotic Statistics. Cambridge University Press. ISBN 0-521-78450-6. Doob, Joseph L
The taylor formula pertains historically also to johann or ivan bernoulli. Bernoulli series uiversalisima appeared in acta eruditorum in leipzig when brook taylor was nine years old. As on today one affirms two hundred fifty eight anniversary of de...
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Following work of Mustaţă and Bitoun we recently developed a notion of Bernstein-Sato roots for arbitrary ideals, which is a prime characteristic analogue for the roots of the Bernstein-Sato polynomial. Here we prove that for monomial ideals the ro...
The St. Bernard or Saint Bernard (UK: /ˈbɜːrnərd/, US: /bərˈnɑːrd/) is a breed of very large working dog from the Western Alps in Italy and Switzerland
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Randomness processing in the Bernoulli factory framework provides a concrete setting in which quantum resources can outperform classical ones. We experimentally demonstrate an entanglement-assisted quantum Bernoulli factory based on Bell-basis measur...
We realize that geometric polynomials and p-Bernoulli polynomials and numbers are closely related with an integral representation. Therefore, using geometric polynomials, we extend some properties of Bernoulli polynomials and numbers such as recurren...
This paper shows that a finite discrete convolution involving Stirling numbers of both kinds and harmonic numbers can be expressed in terms of the Bernoulli numbers. As applications of this expression, the linear recurrence relation for the Bernoulli...